I thought the message was posted but not... internet is not working well. I return... So we have a trial function of the form $\Phi = \sum_{i=1}^{10} c_i \psi_i$, where every $\psi_i$ satisfiies the boundary condition of that problem. So the task is easy: 1. We solve the secular equation to find the 10 approximations $e_i$ for the 10 lowest bounded energy states of the Schrodinger's equation.
2. We go back to the system of linear equations to find the 10 coefficients that define $\Phi$ for the lowest state, then the 1st excited state, and so on. That would be 100 coefficients, in total.
2. We go back to the system of linear equations to find the 10 coefficients that define $\Phi$ for the lowest state, then the 1st excited state, and so on. That would be 100 coefficients, in total.
I was reading about Jablonski diagrams and how they are structured. Bold lines would indicate ground electronic levels, and thin lines indicate the associated vibrational levels. Absorption only happens between the different electron energy (orbital) levels, however any additional associated vibr...
Suppose we have an arbitrary chemical reaction $A+B\rightleftharpoons 2C+D$ and its equilibrium constant at two temperatures $T_{1},T_{2}$ are $k_{1},k_{2}$. We can relate them as
$$\log\frac{k_{2}}{k_{1}}=\frac{\Delta H}{2.303R}\left(\frac{1}{T_{1}}-\frac{1}{T_{2}}\right)\ \ \ \ -(i)$$
I am unc...
